This constraint was used in [1]} to show that, in the context
of compact CY threefolds at large radius, the number of attractor
flow trees terminating in a fixed compact region of Kähler moduli space is finite.
However, this constraint becomes less and less stringent in regions where \(|Z_z(\gamma )|\) 
becomes large (e.g. in the large volume limit), and moot for constituents which are massless
at their respective attractor points.
As we demonstrate in §REF , the Split Attractor Flow Conjecture (in its strong form)
holds for \(K_{{P}^2}\)  along the large volume slice defined by the quadratic central charge
(REF ). In §REF  we outline a proof of SAFC
along the slice
of \(\Pi \) -stability conditions, deferring details
to a subsequent paper [2]}.
